Prais-Winsten Procedure

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Rod
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Joined: Tue Oct 09, 2012 4:02 pm

Prais-Winsten Procedure

Postby Rod » Tue Oct 09, 2012 4:24 pm

I am having trouble getting a clear idea of how to calculate rho for the P-W iterative procedure. Kmenta (Second Edition, page 319 ) says
rho=sum(2,n) e(t)*e(t-1)/ sum(3,n) e(t-1)**2 while virtually every other source I can find on the internet says regress e on e lagged 1. Obviously there is a significant difference between the two approaches. [It does appear that most software is using a 1 period lag to get rho.] <= this was not properly stated. I meant that most sum from 2 and not 3. Of course, everyone uses a 1 period lag!
Last edited by Rod on Wed Oct 10, 2012 5:01 pm, edited 1 time in total.

EViews Glenn
EViews Developer
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Re: Prais-Winsten Procedure

Postby EViews Glenn » Wed Oct 10, 2012 10:28 am

Is that really a 3 in the denominator? And if it's a 2, why is there a significant difference?

Rod
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Joined: Tue Oct 09, 2012 4:02 pm

Re: Prais-Winsten Procedure

Postby Rod » Wed Oct 10, 2012 4:56 pm

Yes, it is really a 3, which is why I have the question. I also should have said that most appear to sum from 2, not 3

EViews Glenn
EViews Developer
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Re: Prais-Winsten Procedure

Postby EViews Glenn » Thu Oct 11, 2012 3:36 pm

I think it's a typo.

Rod
Posts: 4
Joined: Tue Oct 09, 2012 4:02 pm

Re: Prais-Winsten Procedure

Postby Rod » Mon Oct 22, 2012 4:35 pm

Actually, I think it is a mistake because the only way I can reproduce the results is by using the printed formula!
rho=sum(2,n) e(t)*e(t-1)/ sum(3,n) e(t-1)**2
Last edited by Rod on Tue Oct 23, 2012 3:54 pm, edited 1 time in total.

EViews Glenn
EViews Developer
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Re: Prais-Winsten Procedure

Postby EViews Glenn » Tue Oct 23, 2012 1:32 pm

That last statement is ambiguous...

Rod
Posts: 4
Joined: Tue Oct 09, 2012 4:02 pm

Re: Prais-Winsten Procedure

Postby Rod » Tue Oct 23, 2012 4:48 pm

rho=sum(2,n) e(t)*e(t-1)/ sum(3,n) e(t-1)**2

No matter, I have moved on to looking at other sources.

EViews Glenn
EViews Developer
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Joined: Wed Oct 15, 2008 9:17 am

Re: Prais-Winsten Procedure

Postby EViews Glenn » Wed Oct 24, 2012 11:49 am

That's fine. Just to clarify, I wasn't certain what "results" you were trying to reproduce.


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